given from notes
and 
The derivative relations are
and d/dx [x^(-v) I_v(x)] =
x^(-v) I_(v+1) Sorry, no image of that one in notes.
The relations we after are following:
Homework Answers
Add Answer to:
given from notes
and
The derivative relations are
and d/dx [x^(-v) I_v(x)] =
x^(-v) I_(v+1) Sorry,...
1. (a) Find L4 and R4 for the integral 1 (x sin x/2) dx Show the...
1. (a) Find L4 and R4 for the integral
1 (x sin x/2) dx
Show the setup and round the answer to threedecimal places.
(b) Find M4 for the integral
1 (x sin x/2) dx . Show the setup and round the answer to four
decimal places.
Sketch the approximating rectangles on the graph.
(c) Compare the estimates with the actual value
1 (x sin x/2) dx
10.243 . Which estimate is the most accurate?
(d) Express the integral from...
Find the solution to the given systems (a) X'=X X(0)= (b) dx/dt=5x+y dy/dt=-2x+3y We were unable...
Find the solution to the given systems
(a) X'=X
X(0)=
(b) dx/dt=5x+y dy/dt=-2x+3y
We were unable to transcribe this imageWe were unable to transcribe this image
Are the following statements true or false? Justify your answer. (i) If f(x) > 0 for all x ∈ [a, b] with a < b, then f(x) dx > 0. (ii) If f(x) dx < 0 then f(x) < 0 for all x ∈ [a, b]. W...
Are the following statements true or false? Justify your answer. (i) If f(x) > 0 for all x ∈ [a, b] with a < b, then f(x) dx > 0. (ii) If f(x) dx < 0 then f(x) < 0 for all x ∈ [a, b]. We were unable to transcribe this imageWe were unable to transcribe this image
Let a particle of unit mass be subject to a force where x is its displacement...
Let a particle of unit mass be subject to a force
where x is its displacement from the coordinate origin and the
mass = 2 kg.
a) Derive an equation for
in terms of x.
b) Derive an equation for
, and find the equation for the phase space trajectory, y(x)
I believe Y is the equation given in the beginning of
the problem
3х 1+ 2х We were unable to transcribe this imageWe were unable to transcribe this imageWe...
A metric space (X, d) is totally bounded if, given ε>0, there exists a finite subset...
A metric space (X, d) is totally bounded if, given
ε>0, there exists a finite subset =
of X, called an ε-net, such that for each x∈X there
exists
∈
such that d(x,)
< ε. Prove that if Y is a subset of a totally bounded space X
then, given ε>0, the subset Y has an ε-net and
therefore Y is also totally bounded.
We were unable to transcribe this imageWe were unable to transcribe this imageWe were unable to...
Let X1,...,X10 be a random sample from N(θ1,1) distribution and let Y1,...,Y10 be an independent random sample from N(θ2,1) distribution. Let φ(X,Y ) = 1 if X < Y , −5 if X ≥ Y , and V= φ(Xi,Yj)...
Let X1,...,X10 be a random sample from N(θ1,1) distribution and let Y1,...,Y10 be an independent random sample from N(θ2,1) distribution. Let φ(X,Y ) = 1 if X < Y , −5 if X ≥ Y , and V= φ(Xi,Yj) . 1. Find v so that P[V>=v]=0.45 when 1=2. 2. Find the mean and variance of V when 1=2. 10 10 2 We were unable to transcribe this imageWe were unable to transcribe this imageWe were unable to transcribe this imageWe...
I answered a & b But I need the answer of C and D by using...
I answered a & b
But I need the answer of C and D by using MATLAB
software
Given the electric network shown in Figure. a) Derive the mathematical model of the following electrical network b) Drive transfer function os) c) Find the step response analytically and by using MATLAB. d) Plot the response of the systems. Vi(s) 1 92 1 H We were unable to transcribe this imageWe were unable to transcribe this imageWe were unable to transcribe this...
Given a directed graph with positive edge lengths and a specified vertex v in the graph,...
Given a directed graph with positive edge lengths and a
specified vertex v in the graph, the "all-pairs"
v-constrained shortest path problem" is the problem of computing
for each pair of vertices i and j the shortest
path from i to j that goes through the vertex
v. If no such path exists, the answer is
. Describe an algorithm that takes a graph G= (V; E) and vertex
v as input parameters and computes values L(i; j) that
represent...
Which of the following is the residual plot for the data in the given table? x ...
Which of the following is the residual plot for the data in the
given table?
x
1
2
3
4
5
6
y
15
19
18
31
18
31
a)
b)
c)
d)
e) None of the above
We were unable to transcribe this imageWe were unable to transcribe this imageWe were unable to transcribe this imageWe were unable to transcribe this image
12.5.10 Answer the following questions about F(x)-7x+110. (A) Calculate the change in F(x) from x- 10 to x-17. (B Graph F and use geometric formulas to calculate the area between t...
12.5.10 Answer the following questions about F(x)-7x+110. (A) Calculate the change in F(x) from x- 10 to x-17. (B Graph F and use geometric formulas to calculate the area between the graph of F and the x-axis from x (C) Verity that your answers from (A) and (B) are equal, as guaranteed by the fundamental theorem of calculus. 10 to x=17. (A) Calculate the change in F(x) from x 10 to x - 17. The change is© Simplify your answer.)...
1. (a) Find L4 and R4 for the integral
1 (x sin x/2) dx
Show the setup and round the answer to threedecimal places.
(b) Find M4 for the integral
1 (x sin x/2) dx . Show the setup and round the answer to four
decimal places.
Sketch the approximating rectangles on the graph.
(c) Compare the estimates with the actual value
1 (x sin x/2) dx
10.243 . Which estimate is the most accurate?
(d) Express the integral from...
Find the solution to the given systems
(a) X'=X
X(0)=
(b) dx/dt=5x+y dy/dt=-2x+3y
We were unable to transcribe this imageWe were unable to transcribe this image
Let a particle of unit mass be subject to a force
where x is its displacement from the coordinate origin and the
mass = 2 kg.
a) Derive an equation for
in terms of x.
b) Derive an equation for
, and find the equation for the phase space trajectory, y(x)
I believe Y is the equation given in the beginning of
the problem
3х 1+ 2х We were unable to transcribe this imageWe were unable to transcribe this imageWe...
A metric space (X, d) is totally bounded if, given
ε>0, there exists a finite subset =
of X, called an ε-net, such that for each x∈X there
exists
∈
such that d(x,)
< ε. Prove that if Y is a subset of a totally bounded space X
then, given ε>0, the subset Y has an ε-net and
therefore Y is also totally bounded.
We were unable to transcribe this imageWe were unable to transcribe this imageWe were unable to...
I answered a & b
But I need the answer of C and D by using MATLAB
software
Given the electric network shown in Figure. a) Derive the mathematical model of the following electrical network b) Drive transfer function os) c) Find the step response analytically and by using MATLAB. d) Plot the response of the systems. Vi(s) 1 92 1 H We were unable to transcribe this imageWe were unable to transcribe this imageWe were unable to transcribe this...
Given a directed graph with positive edge lengths and a
specified vertex v in the graph, the "all-pairs"
v-constrained shortest path problem" is the problem of computing
for each pair of vertices i and j the shortest
path from i to j that goes through the vertex
v. If no such path exists, the answer is
. Describe an algorithm that takes a graph G= (V; E) and vertex
v as input parameters and computes values L(i; j) that
represent...
Which of the following is the residual plot for the data in the
given table?
x
1
2
3
4
5
6
y
15
19
18
31
18
31
a)
b)
c)
d)
e) None of the above
We were unable to transcribe this imageWe were unable to transcribe this imageWe were unable to transcribe this imageWe were unable to transcribe this image
12.5.10 Answer the following questions about F(x)-7x+110. (A) Calculate the change in F(x) from x- 10 to x-17. (B Graph F and use geometric formulas to calculate the area between the graph of F and the x-axis from x (C) Verity that your answers from (A) and (B) are equal, as guaranteed by the fundamental theorem of calculus. 10 to x=17. (A) Calculate the change in F(x) from x 10 to x - 17. The change is© Simplify your answer.)...
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